The notion of Campana points, first discussed by Campana in [1]} and [2]}, and Abramovich in [3]}, is receiving increasing attention in the field of arithmetic geometry. Campana points associated to an orbifold \((X,D)\)  can be viewed as rational points on \(X\)  that are integral with respect to a weighted boundary divisor \(D\) , and thus provide a way to interpolate between integral and rational points.
